એમ.એડ્. અભ્યાસક્રમમાં સમાવેશ કરાયેલ છે.

1. VEER NARMAD SOUTH GUJARAT UNIVERSITY, SURAT
DEPARTMENT OF EDUCATION
Paper : 303 SCCS -1
System, structure and issues in secondary education
D[lis< ah[vil m&jb k[LvN)ni cir aiFirAt>Bi[

2. D[lis< ah[vil m&jbk[LvN)ni ciraiFirAt>Bi[
 D[lis< ah[vil {1993}
 k[LvN)ni ct&<At>Bi[
 ÔNvi miT[n&> (SxN
 sj<n miT[n&> (SxN
 shJvn miT[n&> (SxN
 Jvn miT[n&> (SxN

3. D[lis< ah[vil {1993} :
 s>y&kt riÖ^n) simiºy sBia[ y&n[Aki[ni jnrl (Dr[kTr oiri
a[kv)sm) sd)ni (SxNni Bi(v a>g[ni (vciri[ Äykt krvi
ait>rriÖ^)y aiyi[gn&> s*cn
 j[ks D[li[rni n[tZRv h[qL 21 m) sd)ni (SxN miT[ni[
ah[vil j[[ D[ls< (rpi[T<- ‘learning the treasure within’
 Birtni k[(ºÙy m>DLni B*tB*v< m>#i) Diƒ. krN(s>hn) vrN)

4. j$(ryit
 21 m) sd)ni smij miT[ kyi pkirn&> (SxN j$r) t[n) cci<
 bdliti smymi> (SxNni pDkiri[n[ phi[>c) vLvi miT[ (SxNkiri[n)
sjjti
 b[ (vBigmi> rj*ait
 {1} (SxNni h[t&ai[, lÈyi>ki[ an[ kiyi[< upri>t ÄyIktni ¹y[yi[,
j$(ryiti[ an[ aiRms>ti[P pi¼t krvin) eµCini[ smiv[S
 {2} S]x(Nk pÅni[ni[ smiv[S, mi[D[li[ an[ S]x(Nk p(Ütai[ni
kiyi[<ni[ smiv[S

5. k[LvN)ni ct&<At>Bi[
1. ÔNvi miT[n&> (SxN
2. sj<n miT[n&> (SxN
3. shJvn miT[n&> (SxN
4. Jvn miT[n&> (SxN

6. 1. ÔNvi miT[n&> (SxN
 (SxNmi> nkk) kr[l mi(ht)ni[ smiv[S
 (vPypB&Rvn) ap[xi n(h
 dr[k pkirni simiºy Xinni[ smiv[S
 Äy(ktgt Jvnn) lG&_im piyin) bibti[n) ÔNkir)
 pyi<vrN, (vXin, (v(vF x[#ii[n) simiºy mi(ht),
BiPiai[, upyi[g) ki]SÃyi[ an[ xmtiai[ni Xinni[ aimi
smiv[S

7. mhRv
 yi[³y s>kÃpniai[ an[ s>dBi[<n[ yi[³y r)t[ smj[
 Äy(kt j[m j[m vF& n[ vF& Xin m[Lvvini[ k[ ÔNvini[
pyis kr[ C[ t[m t[m t[n) smjni[ (vkis
 biLki[n) (jXisvZ(tn[ ut[jn
 pRyiyin sir) r)t[ kr) Sk[

8. kiy<k|mi[ :
 (v(vF (vPyi[n&> Xin aipv&>
 simiºy Xin vF[ t[ miT[ smicir, vicn, kv)z kiy<k|m,
simiºy Xin ApFi<n&> aiyi[jn
 (vXinm[Liai[ an[ (vXinpdS<nni[n&> aiyi[jn
 Xinpi(¼t kr[ t[ miT[ vicnT[vi[ (vksivvini[ pyis
 s>dB<g>Yni[ upyi[g krvin) tk p*r) piDv)
 Av-a¹yyn miT[ p[riy t[vi pyisi[
 pvispy<Tnn&> aiyi[jn

9. kiy<k|mi[ :
 pYnisBini pvcni[
 p&Atkm[Liai[n) m*likit
 (v(SÖ (vPyi[ni tj`Xi[ni pvcni[
 vkZRv ApFi<ai[, Avr(ct kiÄyi[, viti<ai[n&> pqn
 p*Atk sm)xini kiy<k|mi[
 d*rdS<nni (v(vF kiy<k|mi[n) sm)xi
 (v(vF nm*niai[ an[ mi[Dƒli[ t]yir krvi
 (v(vF pkirn) (v(vF (vPyi[ aiFi(rt ai[(Dyi[- (v(Dyi[
k[s[Tni[ upyi[g

10. 2. sj<n miT[n&> (SxN
 a[v& (SxN j[niY) Äy(kt pi[tin) aispisni
pyi<vrNmi> sj<niRmk r)t[ kiy<
 sj<n miT[n&> (SxN a[Tl[ ki[ea[k kim krti S)Kv&>
 Äyvsi(yk kiyi[<mi> k&SLti
 (v(vF p(r(AY(tai[n[ phi[>c) vLvin) xmti
 j*Ymi kiy< krvin) xmti
 m[Lv[l Xinni[ Äyhirmi> (v(nyi[g an[ B(vOyni kiyi[<
siY[ (SxNn&> an&k*ln siFv&

11. kiy<k|mi[ :
 j*Y kiy<n[ pi[Rsihn
 a¿yiskm Äyvsi(yk ki]SÃyi[ aiFi(rt
 (vXin (vPy mi> pyi[g ki]SÃyi[
 hAtuwi[g an[ pr>prigt uwi[gi[mi> upyi[g) n)vD[ t[vi
ki]SÃyi[
 Si(rr)k ~mn) siY[ b&(Ü, ait>rs&z an[ xmtini
upyi[g
 pi[wi[(gk) aiFi(rt ki]SÃyi[ pr Bir
 minv s>b>Fi[ni[ (vkis

12. 3. shJvn miT[n&> (SxN
 shJvn miT[n&> (SxN a[Tl[ j[mi>Y) minv)y pvZ(tai[ni
x[#i[ aºy li[ki[ siY[ shkir krti an[ Big)dir) krti S)K)
Sk[ t[vi (SxNni[ smv[S
 a[vi pkirn&> (SxN aipv& k[...
 j[niY) minvni[ aºy minvmi> (vVis p[di Yiy
 ki[epN pkirni s>GPi[<mi>Y) minvÔt m*kt rh) Sk[
 “a(h>si prmi[ Fm<” an[ “vs&F]v k&T&>bkm`”n) Bivni sikir
kr[
 -vN<B[d, vg<B[d, r>gB[d vg[r[n[ (nm*L krvini vlNi[ k[Lv[

13. S]x(Nk upiyi[ :
 biLki[n[ smin Biv[ (SxN
 (SxNn) smin tki[ pr ¹yin k[(ºÙt
 biLki[ pRy[ p*vi<ghi[ n(h
 Si>(t miT[ni pyis krniri Fm<g&$ai[, s>ti[, mhip*@Pi[ni
kiyi[<n) (vwiY„n) smj
 ait>rriÖ^)y pi[j[k`T an[ (c#i pdS<n an[ si(hRy
pdS<nn&> aiyi[jn
 (v(vF Fm<ni pvi[< an[ th[viri[n) ujvN)
 aip(tgAt (vAtirn) m*likit

14. 4. Jvn miT[n&> (SxN
Jvn miT[n&> (SxN a[Tl[....
 Äy(ktmi> rh[l s&P&¼t S(ktai[ni[ (vkis
 pi[tin) r)t[ Aviyt_iiY) vt<vini[ p*N< a(Fkir
 Äy(kt Avjvibdir) smJ pi[tin) frÔ[ an[ a(Fkiri[ pRy[ ÔgZ(t
 Sir)(rk, min(sk, si>v[(gk an[ bi](¹Fk (vkis
 Äy(ktni[ n](tk an[ ai¹yi(Rmk (vkis
 si]dy< pRy[ a(Bm&Kti an[ si]dy<bi[Fk m*Ãyi[ni[ (vkis
 sj<niRmk S(ktni[ (vkis
 ph[l krvin) vZ(tni[ (vkis
 ujjvL kir(kd)< GDvin) an[ s>vi(dtip*N< Jvnn) til)m

15. S]x(Nk kiy<k|mi[
 Si(rr)k, min(sk, si>v[(gk, simi(jk an[ ai¹yi(Rmk (vkis aiFi(rt
(vPyi[
 smZ¹F simi(jk an&Bvi[
 tk<S(kt, (vcirS(kt, (nN<yS(kt ni (vkis miT[ g(Nt an[ (vXin
 v]Xi(nk vlNi[ pr Bir
 pyi<vrN an[ vAt)(SxN j[vi (vPyi[ni[ smiv[S
 ai(Y<k xmti k[Lviy t[vi Äyvsi(yk a¿yisk|m
 kÃpniS(kt an[ sj<niRmkS(ktni (vkis aiFi(rt kiy<k|mi[
 gimsfie an[ ~m(S(bri[ j[vi simi(jk s[vini kiy<k|mi[n&> aiyi[jn
 pvZ(t s>cilnmi> Big)dir) an[ jvibdir)n) si[>pN)
 si>AkZ(tk kiy<k|mi[n&> aiyi[jn